Heat Kernel Estimates for Operators with Boundary Conditions
By Daniel Daners. 2000
133 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/8ac9cd8d14ff700cd1b8d000557441887543b5f5
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In Applied Mathematics
- R. Chill
- Vladimir G. Maz'ya
- Zeev Sobol
- S. Srivastava
- A. Cialdea
- Vitali Liskevich
- Daniel Daners
- Carlos Lizama
In Computational Theory and Mathematics
- R. Chill
- Vladimir G. Maz'ya
- Zeev Sobol
- S. Srivastava
- A. Cialdea
- Vitali Liskevich
- Daniel Daners
- Dorin Bucur
In Mathematical Physics
- S. Srivastava
- A. Cialdea
- Vladimir G. Maz'ya
- Vitali Liskevich
- Zeev Sobol
- R. Chill
- Daniel Daners
- Carlos Lizama
Citations in the corpus
- Criterion for the Lp-dissipativity of second order differential operators with complex coefficients (2004, background): “1 Introduction Various aspects of the L-theory of semigroups generated by linear differential operators were studied in [4, 6, 2, 23, 7, 11, 21, 8, 9, 15, 19, 14, 13, 5, 10, 22, 16] et al.”
- Domain Perturbation for Linear and Semi-Linear Boundary Value Problems (2008, background): “Also if p = N , then the spectrum is independent of p by [95] because of Gaussian bounds for heat kernels (see [55]).”
- Lp-maximal regularity for second order Cauchy problems (2005, background): “In Arendt & ter Elst [5], Daners [ 16 ] or Hieber [21], [22], H ∞ functional calculus is proved for elliptic operators in divergence form.”
- Estimates of Integral Kernels for Semigroups Associated with Second-Order Elliptic Operators with Singular Coefficients (2003, background): “The result was extended in several directions including lower-order terms, complex coefficients, different types of boundary value problems (see [1, 3, 4, 12 , 18, 21, 26] and the list is by no means complete).”